HallThruster.jl tutorial
NOTE: this tutorial is also available as an interactive jupyter notebook here.
HallThruster.jl Tutorial
HallThruster is an efficient 1D fluid model to simulate Hall Thruster discharges. This interactive tutorial will show you how to get started with HallThruster.jl and will compare our results to the LANDMARK 1-D Hall thruster benchmark. More detailed information about the interface and internals of HallThruster.jl can be found in the Documentation.
To begin, install HallThruster.jl according to the instructions in the README. Then load it:
using Revise, HallThrusterLet's also load Plots for visualization:
using PlotsLandmark comparisons
Let's try and replicate the LANDMARK benchmarks.
Let us define the function run_landmark() as a helper function. The most important arguments are duration; ncells, nsave, dt. When increasing the amount of cells, the timestep has to be reduced accordingly to satisfy the CFL condition. nsave specifies the amount of times the solution is saved in constant time intervals.
Here we have the Landmark source terms and energy loss terms given as a standard, and we can select one of the 3 test cases to run. We initialize a new simulation and define the domain as twice the thruster length, as evident by the argument domain = (0.0, 0.05). The default flux is the rusanov flux. Grids may be even or uneven. To generate an even grid with ncells cells, create an EvenGrid Uneven grids may be employed by passing an UnevenGrid object instead of an EvenGrid object. This allows you to either use a grid you generated yourself, to use an uneven grid generated using the default density function, or use a density function of your own.
function run_landmark(duration = 1e-3; ncells = 200, nsave = 2, dt = 0.7e-8, CFL = 0.8, case = 1)
domain = (0.0, 0.05)
#Landmark cases loss frequencies
αϵ_in, αϵ_out = if case == 1
(1.0, 1.0)
elseif case == 2
(0.5, 1.0)
elseif case == 3
(0.4, 1.0)
end
scheme = HallThruster.HyperbolicScheme(
flux_function = HallThruster.rusanov,
limiter = HallThruster.minmod,
reconstruct = true
)
ϵ_anode = 3.0
ϵ_cathode = 3.0
# Define the length over which the anomalous transport, wall collision frequency, and wall loss coefficients change
transition_function = HallThruster.LinearTransition(1e-3, 0.0)
config = HallThruster.Config(;
ncharge = 1,
anode_Te = 2/3 * ϵ_anode,
cathode_Te = 2/3 * ϵ_cathode,
discharge_voltage = 300.0,
ionization_model = HallThruster.LandmarkIonizationLookup(),
excitation_model = HallThruster.LandmarkExcitationLookup(),
electron_neutral_model = HallThruster.LandmarkElectronNeutral(),
electron_ion_collisions = false,
wall_loss_model = HallThruster.ConstantSheathPotential(20, αϵ_in, αϵ_out),
LANDMARK = true,
neutral_velocity = 150.0,
neutral_temperature = 0.0,
ion_temperature = 0.0,
thruster = HallThruster.SPT_100,
anode_mass_flow_rate = 5e-6,
scheme,
domain,
transition_function,
electron_pressure_coupled = true,
ion_wall_losses = false,
anom_model = HallThruster.TwoZoneBohm(1/160, 1/16),
anode_boundary_condition = :dirichlet,
)
@time sol = HallThruster.run_simulation(
config; duration, grid = EvenGrid(ncells), nsave,
dt, dtmin = dt / 100, dtmax = dt * 100, adaptive = true, CFL
)
return sol
endrun_landmark (generic function with 2 methods)Now we can use run_landmark() to perform simulations of our desired cases.
sol_case1 = run_landmark(1e-3; ncells=150, nsave=1000, case = 1, CFL = 0.9)Simulation exited at t = 0.001 with retcode :success in 33.723710404 seconds.
36.401485 seconds (1.95 M allocations: 166.732 MiB, 0.43% gc time, 19.07% compilation time)
Hall thruster solution with 1000 saved frames
Retcode: success
End time: 0.001 secondssol_case_1 is a Solution object. This mimics a standard DifferentialEquations ODESolution object and has the following fields
t: The times at which the solution was savedu: A vector of solution matrices of lengthnsave. This contains the main state variables: $\rho_n$, $\rho_i$, $\rho_i u_i$, and $n_e\epsilon$savevals: A vector of NamedTuples containing some auxilliary variables including $\phi$, $n_e$, $T_{ev}$, $\nu_{AN}$ , $\nu_{en}$, $\nu_{ei}$, and $\mu$retcode: A short symbol describing how the solution ended. Generally this should be:success.params: The params that the simulation was run with.
HallThruster has some built-in plotting and postprocessing faculties. First, if we have Plots loaded, we can type plot(sol, frame) to plot the solution at the given frame (an Int from 1:nsave). Leaving out frame will plot the last frame by default.
p = plot(sol_case1, label = "HallThruster.jl", legend = :outertop);
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We can load in the LANDMARK data for comparison:
landmark_1, landmark_2, landmark_hybrid = HallThruster.load_landmark_data(1);function compare_to_landmark(sol, case)
p = plot(sol, label = "HallThruster.jl", legend = :outertop, lc = :black)
landmark_1, landmark_2, landmark_hybrid = HallThruster.load_landmark_data(case)
plot!(p, landmark_1, ls = :dash, lc = RGB(0.0, 1.0, 0.0), label = "LANDMARK, fluid, δ = 0.5 mm")
plot!(p, landmark_2, ls = :dash, lc = RGB(1.0, 0.0, 0.0), label = "LANDMARK, fluid, δ = 1.0 mm")
plot!(p, landmark_hybrid, ls = :dash, lc = RGB(0.0, 0.0, 1.0), label = "LANDMARK, Hybrid-PIC")
return p
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This looks quite different than the benchmark. However, Hall thrusters are strongly oscillatory devices, and we only plotted the last frame. Let's look instead at the time averaged behavior. For this, we use the time_average function, which returns another Solution object, and plot that against landmark
avg_case1 = time_average(sol_case1)
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This looks better. There are discrepancies due to minor differences in physics model and choice of numerics, but overall the agreement is good. We can also check the other LANDMARK cases. Below is the time-averaged behavior of case 2:
sol_case2 = run_landmark(1e-3; ncells=200, nsave=1000, case = 2, dt = 1.0e-8, CFL = 0.9)
avg_case2 = time_average(sol_case2)Simulation exited at t = 0.001 with retcode :success in 47.028076532 seconds.
47.029026 seconds (218.89 k allocations: 67.977 MiB)
Hall thruster solution with 1 saved frames
Retcode: success
End time: 0.001 secondsp = compare_to_landmark(avg_case2, 2); display(p)<?xml version="1.0" encoding="utf-8"?> <svg xmlns="http://www.w3.org/2000/svg" xmlns:xlink="http://www.w3.org/1999/xlink" width="2000" height="1000" viewBox="0 0 8000 4000"> <defs> <clipPath id="clip130"> <rect x="0" y="0" width="8000" height="4000"/> </clipPath> </defs> <path clip-path="url(#clip130)" d="M0 4000 L8000 4000 L8000 0 L0 0 Z" fill="#ffffff" fill-rule="evenodd" fill-opacity="1"/> <defs> <clipPath id="clip131"> <rect x="1600" y="0" width="5601" height="4000"/> </clipPath> </defs> <path clip-path="url(#clip130)" d="M608.362 1677.97 L1891.6 1677.97 L1891.6 556.881 L608.362 556.881 Z" fill="#ffffff" fill-rule="evenodd" fill-opacity="1"/> <defs> <clipPath id="clip132"> <rect x="608" y="556" width="1284" height="1122"/> </clipPath> </defs> <polyline clip-path="url(#clip132)" style="stroke:#000000; stroke-linecap:round; stroke-linejoin:round; stroke-width:2; stroke-opacity:0.1; fill:none" 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And case 3:
sol_case3 = run_landmark(1e-3; ncells=200, nsave=1000, case = 3, dt = 1.0e-8, CFL = 0.9)
avg_case3 = time_average(sol_case3)Simulation exited at t = 0.001 with retcode :success in 44.177597573 seconds.
44.179590 seconds (218.82 k allocations: 67.975 MiB)
Hall thruster solution with 1 saved frames
Retcode: success
End time: 0.001 secondsp = compare_to_landmark(avg_case3, 3); display(p)<?xml version="1.0" encoding="utf-8"?> <svg xmlns="http://www.w3.org/2000/svg" xmlns:xlink="http://www.w3.org/1999/xlink" width="2000" height="1000" viewBox="0 0 8000 4000"> <defs> <clipPath id="clip220"> <rect x="0" y="0" width="8000" height="4000"/> </clipPath> </defs> <path clip-path="url(#clip220)" d="M0 4000 L8000 4000 L8000 0 L0 0 Z" fill="#ffffff" fill-rule="evenodd" fill-opacity="1"/> <defs> <clipPath id="clip221"> <rect x="1600" y="0" width="5601" height="4000"/> </clipPath> </defs> <path clip-path="url(#clip220)" d="M578.015 1677.97 L1868.84 1677.97 L1868.84 556.881 L578.015 556.881 Z" fill="#ffffff" fill-rule="evenodd" fill-opacity="1"/> <defs> <clipPath id="clip222"> <rect x="578" y="556" width="1292" height="1122"/> </clipPath> </defs> <polyline clip-path="url(#clip222)" style="stroke:#000000; stroke-linecap:round; stroke-linejoin:round; stroke-width:2; stroke-opacity:0.1; fill:none" 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Built-in postprocessing tools
Here we will show how to extract thrust, current and other useful quantities from a simulation. The discharge current is computed during each timestep of a simulation, and we can extract and plot it as follows
function plot_current(sol)
(;A_ch, index, config) = sol.params
e = HallThruster.e
mi = config.propellant.m
t_ms = sol.t * 1000 # convert from seconds to milliseconds
N = length(t_ms)
current = HallThruster.discharge_current(sol)
ion_current = HallThruster.ion_current(sol)
electron_current = HallThruster.electron_current(sol)
p = plot(t_ms, current, label = "Discharge current", xlabel = "Time (ms)", ylabel = "Current (A)", linewidth = 1.5, ylims = (-10, 25))
plot!(p, t_ms, ion_current, label = "Ion current (cathode)")
plot!(p, t_ms, electron_current, label = "Electron current (cathode)")
return p
end
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As suspected, this case was quite oscillatory. We can see both transit-time oscillations (O(100 kHz)) in addition to the normal O(10 kHz) breathing mode oscillations, with intense transient spikes in both ion and electron currents.
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This case is more quiescent–-we see small breathing oscillations with no transit time oscillations. Additionally, the oscillations seem to damp out as the simulation progresses
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In case 3, we find large coherent breathing oscillations emerge, again with no transit time oscillations.
We can also compute the thrust (in Newtons) as a function of time.
thrust_mN = HallThruster.thrust(sol_case3) .* 1000
p = plot(sol_case3.t .* 1000, thrust_mN, xlabel = "Time (ms)", ylabel = "Thrust (mN)", title = "Case 3 thrust", label = "");
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1888.27,1128.29 1890.27,1136.09 1892.28,1142.94 1894.28,1148.82 1896.28,1153.81 1898.28,1157.86 1900.29,1161.03 1902.29,1163.32 1904.29,1164.75 1906.29,1165.33 1908.29,1165.06 1910.3,1163.93 1912.3,1161.95 1914.3,1159.1 1916.3,1155.39 1918.31,1150.79 1920.31,1145.29 1922.31,1138.88 1924.31,1131.5 1926.32,1123.2 1928.32,1113.94 1930.32,1103.68 1932.32,1092.4 1934.33,1080.11 1936.33,1066.8 1938.33,1052.43 1940.33,1037.01 1942.33,1020.54 1944.34,1003.03 1946.34,984.511 1948.34,965.01 1950.34,944.558 1952.35,923.314 1954.35,901.134 1956.35,878.197 1958.35,854.609 1960.36,830.468 1962.36,806.002 1964.36,781.079 1966.36,755.97 1968.37,730.801 1970.37,705.836 1972.37,680.958 1974.37,656.43 1976.37,632.376 1978.38,609.028 1980.38,586.255 1982.38,564.281 1984.38,543.178 1986.39,523.037 1988.39,503.918 1990.39,485.863 1992.39,468.91 1994.4,453.132 1996.4,438.526 1998.4,425.144 2000.4,413.064 2002.41,402.305 2004.41,392.87 2006.41,384.877 2008.41,378.41 2010.41,373.613 2012.42,370.495 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Extracting data from the Solution object
Let us take a closer look at the Solution object and how to extract data. HallThruster.jl provides a convienient interface to access plasma parameters from the solution object. If we index the Solution by a symbol, HallThruster will pull out a Vector of Vectors containing the evolution of that variable over time. To access the neutral density at the last timestep and the z position of the corresponding values we would type
nn_end = sol_case2[:nn][end]
z = sol_case2.params.z_cell
p = plot(z, nn_end, xlabel = "z (m)", ylabel = "Number Density (m^-3)", title = "Neutral density, case 2", label = "");
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1925.56,1386.39 1934.95,1386.39 1944.34,1386.39 1953.73,1386.39 1963.12,1386.39 1972.51,1386.39 1981.89,1386.39 1991.28,1386.39 2000.67,1386.39 2010.06,1386.39 2019.45,1386.39 2028.84,1386.39 2038.23,1386.39 2047.62,1386.39 2057.01,1386.39 2066.39,1386.39 2075.78,1386.39 2085.17,1386.39 2094.56,1386.39 2103.95,1386.39 2113.34,1386.39 2122.73,1386.39 2132.12,1386.39 2141.51,1386.39 2150.89,1386.39 2160.28,1386.39 2169.67,1386.39 2179.06,1386.39 2188.45,1386.39 2197.84,1386.39 2207.23,1386.39 2216.62,1386.39 2226.01,1386.39 2235.39,1386.39 2244.78,1386.39 2254.17,1386.39 2263.56,1386.4 2272.95,1386.4 2282.34,1386.4 2291.73,1386.4 2296.42,1386.4 "/> </svg>
Similarly, we can get the ion velocity profile at the 444th saved frame:
frame = 444
ui = sol_case2[:ui][frame]
p = plot(z, ui, xlabel = "z (m)", ylabel = "Velocity (m/s)", label = "", title = "Ion velocity, frame $(frame), case 2");
display(p)
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If we have multiple charge states, we would need to index by [:ui, 1]. The same goes for ion number density. To get the density of the 3rd charge state we would index by [:ni, 3].
To get the potential, we index by :ϕ.
ϕ = sol_case2[:ϕ][end]
p = plot(z, ϕ, xlabel = "z (m)", ylabel = "Potential (V)", label = "", title = "Potential, case 2.");
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This interface supports the following variables:
:μ, :Tev, :ϕ, :∇ϕ, :ne, :pe, :ue, :∇pe, :νan, :νc, :νen,
:νei, :νew, :νiz, :νex, :νe, :Id, :ni, :ui, :ji, :niui, :nn, :nn_tot,
:anom_multiplier, :ohmic_heating, :wall_losses, :inelastic_losses, :Vs,
:channel_area, :inner_radius, :outer_radius, :dA_dz, :tanδ, :anom_variables, :dtWe can also inspect parameters that the simulation was run with and do not change over time. These are accesssible in sol.params. These are:
ncharge,
config,
ϕ_L,
ϕ_R,
Te_L,
Te_R,
L_ch,
A_ch,
z_cell,
z_edge,
dt,
dtmin,
dtmax,
index, cache, fluids, fluid_ranges, species_range_dict,
iteration,
ionization_reactions,
ionization_reactant_indices,
ionization_product_indices,
excitation_reactions,
excitation_reactant_indices,
electron_neutral_collisionsWhere config contains even more parameters and settings. You are referred to the Configuration page of the documentation for a detailed description. As an example, let us extract the anomalous collision frequency model from the Landmark case 1 simulation.
anom_model = sol_case1.params.config.anom_modelHallThruster.TwoZoneBohm((0.00625, 0.0625))This returns a TwoZoneBohm object, which defines the anomalous collision frequency used in the Landmark cases. Anomalous collision frequency models in HallThruster.jl are explained here.
Let us plot the anomalous collision frequency vs axial position.
νan = zeros(length(z))
# Note, anom models in HallThruster.jl modify their first argument νan for speed. For convenience, they also return the modified array.
anom_model(νan, sol_case2.params) 202-element Vector{Float64}:
1.246132923765344e6
1.2786527380693078e6
1.3457390461880523e6
1.4156137371737112e6
1.488347552494404e6
1.5640103444846412e6
1.6426708827282458e6
1.724396653413896e6
1.8092536519432452e6
1.8973061691108197e6
1.9886165712145274e6
2.0832450744959537e6
2.1812495143500487e6
⋮
7.614818610713853e7
7.483757870639378e7
7.35353421040159e7
7.22418286280167e7
7.095737943925579e7
6.968232446698038e7
6.841698235624033e7
6.716166042702726e7
6.591665464497367e7
6.468224960343637e7
6.3458718516775414e7
6.285111297539646e7p = let p = plot(z, νan;
yaxis = :log, label = "Anomalous collision frequency", ylabel = "Frequency (Hz)", xlabel = "z (m)"
)
plot!(p, z, sol_case2[:ωce][end], label = "Cyclotron frequency", legend = :outertop)
end
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One final feature: we export a recipe for plotting all relevant electron collision frequencies against each other. This takes a solution object and optionally a frame as arguments, as well as all typical Plots.jl args and keyword args. In our case, there are no wall collisions downstream of the exit-plane, so Plots.jl warns us that zero cannot be properly plotted on a log scale. This is a current limitation of the Plots.jl library, but does not affect the results.
p = collisionplot(time_average(sol_case3), size = (800, 800))
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If you want to use other numerical fluxes, change the physics through collisions, boundary conditions, wall sheath losses, define new thrusters and change the domain length, use another propellant or provide your own source terms and ionization models, check out the Configuration section of the official Documentation